{
 "cells": [
  {
   "cell_type": "code",
   "execution_count": 2,
   "metadata": {},
   "outputs": [],
   "source": [
    "import matplotlib.pyplot as plt\n",
    "import numpy as np"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "### 创建画布与创建子图"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 3,
   "metadata": {},
   "outputs": [],
   "source": [
    "%matplotlib inline"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 4,
   "metadata": {
    "scrolled": true
   },
   "outputs": [
    {
     "data": {
      "image/png": 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\n",
      "text/plain": [
       "<Figure size 432x288 with 1 Axes>"
      ]
     },
     "metadata": {
      "needs_background": "light"
     },
     "output_type": "display_data"
    }
   ],
   "source": [
    "data = np.arange(0, 1.1, 0.01)\n",
    "\n",
    "plt.title('lines')  ## 添加标题\n",
    "\n",
    "plt.xlabel('x')  ## 添加x轴的名称\n",
    "plt.ylabel('y')  ## 添加y轴的名称\n",
    "\n",
    "plt.xlim((0, 1))  ## 确定x轴范围\n",
    "plt.ylim((0, 1))  ## 确定y轴范围\n",
    "\n",
    "plt.xticks([0, 0.2, 0.4, 0.6, 0.7, 1])  ## 规定x轴刻度\n",
    "plt.yticks([0, 0.2, 0.4, 0.6, 0.8, 1])  ## 确定y轴刻度\n",
    "\n",
    "plt.plot(data, data**2, linewidth=5)  ## 添加y=x^2曲线\n",
    "plt.plot(data, data**4)  ## 添加y=x^4曲线\n",
    "\n",
    "plt.legend(['y=x^2', 'y=x^4'])\n",
    "# plt.savefig('../tmp/y=x^2.png')\n",
    "plt.show()"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "#### 子图"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 5,
   "metadata": {},
   "outputs": [
    {
     "data": {
      "text/plain": [
       "<Figure size 640x480 with 0 Axes>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "##第一幅子图\n",
    "p1 = plt.figure(figsize=(8, 6), dpi=80)  ## 确定画布大小"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 6,
   "metadata": {
    "scrolled": true
   },
   "outputs": [],
   "source": [
    "ax1 = p1.add_subplot(2, 1, 1)  ## 创建一个两行1列的子图，并开始绘制第一幅"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 5,
   "metadata": {
    "scrolled": false
   },
   "outputs": [
    {
     "data": {
      "text/plain": [
       "<matplotlib.legend.Legend at 0x27eafdd5ac8>"
      ]
     },
     "execution_count": 5,
     "metadata": {},
     "output_type": "execute_result"
    },
    {
     "data": {
      "image/png": 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\n",
      "text/plain": [
       "<Figure size 432x288 with 1 Axes>"
      ]
     },
     "metadata": {
      "needs_background": "light"
     },
     "output_type": "display_data"
    }
   ],
   "source": [
    "rad = np.arange(0, np.pi * 2, 0.01)\n",
    "\n",
    "plt.title('lines')  ## 添加标题\n",
    "\n",
    "plt.xlabel('x')  ## 添加x轴的名称\n",
    "plt.ylabel('y')  ## 添加y轴的名称\n",
    "\n",
    "plt.xlim((0, 1))  ## 确定x轴范围\n",
    "plt.ylim((0, 1))  ## 确定y轴范围\n",
    "\n",
    "plt.xticks([0, 0.2, 0.4, 0.6, 0.8, 1], rotation=45)  ## 规定x轴刻度\n",
    "plt.yticks([0, 0.2, 0.4, 0.6, 0.8, 1], rotation=180)  ## 确定y轴刻度\n",
    "\n",
    "plt.plot(rad, rad**2)  ## 添加y=x^2曲线\n",
    "plt.plot(rad, rad**4)  ## 添加y=x^4曲线\n",
    "\n",
    "plt.legend(['y=x^2', 'y=x^4'])"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 8,
   "metadata": {},
   "outputs": [
    {
     "data": {
      "image/png": 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\n",
      "text/plain": [
       "<Figure size 432x288 with 1 Axes>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "ax2 = p1.add_subplot(2, 1, 2)  ## 创开始绘制第2幅\n",
    "\n",
    "plt.title('sin/cos')  ## 添加标题\n",
    "\n",
    "plt.xlabel('rad')  ## 添加x轴的名称\n",
    "plt.ylabel('value')  ## 添加y轴的名称\n",
    "\n",
    "plt.xlim((0, np.pi * 2))  ## 确定x轴范围\n",
    "plt.ylim((-1, 1))  ## 确定y轴范围\n",
    "\n",
    "plt.xticks([0, np.pi / 2, np.pi, np.pi * 1.5, np.pi * 2])  ## 规定x轴刻度\n",
    "plt.yticks([-1, -0.5, 0, 0.5, 1])  ## 确定y轴刻度\n",
    "\n",
    "plt.plot(rad, np.sin(rad))  ## 添加sin曲线\n",
    "plt.plot(rad, np.cos(rad))  ## 添加cos曲线\n",
    "\n",
    "plt.legend(['sin', 'cos'])\n",
    "# plt.savefig('../tmp/sincos.png')\n",
    "plt.show()"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 18,
   "metadata": {},
   "outputs": [
    {
     "data": {
      "image/png": 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\n",
      "text/plain": [
       "<Figure size 432x288 with 1 Axes>"
      ]
     },
     "metadata": {
      "needs_background": "light"
     },
     "output_type": "display_data"
    }
   ],
   "source": [
    "x = np.linspace(0, 4 * np.pi, num=50)  ## 生成x轴数据\n",
    "y = np.sin(x)  ## 生成y轴数据\n",
    "plt.plot(x, y, label=\"$sin(x)$\")  ## 绘制sin曲线图\n",
    "plt.title('sin')\n",
    "# plt.savefig('../tmp/默认sin曲线.png')\n",
    "plt.legend()\n",
    "plt.show()"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "#### RC参数（修改全局）"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 10,
   "metadata": {
    "scrolled": true
   },
   "outputs": [
    {
     "data": {
      "image/png": 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\n",
      "text/plain": [
       "<Figure size 432x288 with 1 Axes>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "## 修改rc参数后的图\n",
    "plt.rcParams['lines.linestyle'] = '-.'\n",
    "plt.rcParams['lines.linewidth'] = 3\n",
    "plt.plot(x, y, label=\"$sin(x)$\")  ## 绘制三角函数\n",
    "plt.title('sin')\n",
    "# plt.savefig('../tmp/修改rc参数后sin曲线.png')\n",
    "plt.show()"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "#### 显示中文 fc-list"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 11,
   "metadata": {
    "scrolled": true
   },
   "outputs": [
    {
     "data": {
      "image/png": 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\n",
      "text/plain": [
       "<Figure size 432x288 with 1 Axes>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "plt.plot(x, y, label=\"$sin(x)$\")  ## 绘制三角函数\n",
    "plt.title('sin曲线')\n",
    "# plt.savefig('../tmp/无法显示中文标题sin曲线.png')\n",
    "plt.show()"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 12,
   "metadata": {},
   "outputs": [
    {
     "name": "stderr",
     "output_type": "stream",
     "text": [
      "/usr/local/lib/python3.5/dist-packages/matplotlib/font_manager.py:1241: UserWarning: findfont: Font family ['sans-serif'] not found. Falling back to DejaVu Sans.\n",
      "  (prop.get_family(), self.defaultFamily[fontext]))\n"
     ]
    },
    {
     "data": {
      "image/png": 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\n",
      "text/plain": [
       "<Figure size 432x288 with 1 Axes>"
      ]
     },
     "metadata": {},
     "output_type": "display_data"
    }
   ],
   "source": [
    "##设置rc参数显示中文标题\n",
    "## 设置字体为SimHei显示中文\n",
    "plt.rcParams['font.sans-serif'] = 'SimSun'\n",
    "plt.rcParams['axes.unicode_minus'] = False ## 设置正常显示符号\n",
    "plt.plot(x,y,label=\"$sin(x)$\")## 绘制三角函数\n",
    "plt.title('sin曲线')\n",
    "# plt.savefig('../tmp/显示中文标题sin曲线.png')\n",
    "plt.show()\n"
   ]
  }
 ],
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   "display_name": "Python 3",
   "language": "python",
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   "hotkeys": {
    "equation": "Ctrl-E",
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  "toc": {
   "base_numbering": 1,
   "nav_menu": {},
   "number_sections": true,
   "sideBar": true,
   "skip_h1_title": false,
   "title_cell": "Table of Contents",
   "title_sidebar": "Contents",
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    "height": "calc(100% - 180px)",
    "left": "10px",
    "top": "150px",
    "width": "229.6px"
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   "kernels_config": {
    "python": {
     "delete_cmd_postfix": "",
     "delete_cmd_prefix": "del ",
     "library": "var_list.py",
     "varRefreshCmd": "print(var_dic_list())"
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     "delete_cmd_postfix": ") ",
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   "types_to_exclude": [
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